证明(sin2A+sin^2A)/(2cos2A+2sin^2A+cosA )=tanA

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证明(sin2A+sin^2A)/(2cos2A+2sin^2A+cosA )=tanA
证明(sin2A+sin^2A)/(2cos2A+2sin^2A+cosA )=tanA

证明(sin2A+sin^2A)/(2cos2A+2sin^2A+cosA )=tanA
(2cos2A+2sin^2A+cosA )*tanA
=2(cosAcosA-sinAsinA+sinAsinA)*tanA+cosA*tanA
=2sinAcosA+sinA
=sin2A+sinA
原式不相等